Summary: The exponential \(\varphi\)-expansiveness of linear skew-product semiflows in Banach space was studied. Based on the definition of uniform exponential expansiveness, a linear skew-product semiflow with exponential \(\varphi\)-expansiveness was presented. Some characterizations for exponential \(\varphi\)-expansiveness were obtained via mathematical analysis and operator theory. The results extend some well-known conclusions in the exponential stability theory.